turing equivalence造句
例句与造句
- Minsky goes on to demonstrate Turing equivalence of a counter machine.
- The relation & equiv; T is an equivalence relation known as Turing equivalence.
- The " logical equivalence " of " NAND alone ", " NOR alone ", and " NOT and AND " is similar to Turing equivalence.
- In order to address the conjecture of B鰄m and Jacopini, Kosaraju defined a more restrictive notion of program reduction than the Turing equivalence used by B鰄m and Jacopini.
- The various approaches to this problem also proposed several notions of equivalence, which are stricter than simply Turing equivalence, in order to avoid output like the folk theorem discussed above.
- It's difficult to find turing equivalence in a sentence. 用turing equivalence造句挺难的
- This is a coarser equivalence relation than Turing equivalence; for example, every set of natural numbers is hyperarithmetically equivalent to its Turing jump but not Turing equivalent to its Turing jump.
- Equivalently, a strong reducibility relation is one whose degrees form a finer equivalence relation than the Turing degrees, while a weak reducibility relation is one whose degrees form a coarser equivalence relation than Turing equivalence.
- Two trends appeared in the early 1950s the first to characterize the computer as a Turing machine, the second to define computer-like models models with sequential instruction sequences and conditional jumps with the power of a Turing machine, i . e . a so-called Turing equivalence.
- However, the reader needs to be cautioned that, even though the ? operator is easily created by the base instruction set doesn't mean that an arbitrary partial recursive function can be easily created with a base model-- Turing equivalence and partial recursive functions imply an " unbounded " ? operator, one that can scurry to the ends of the register chain ad infinitum searching for its goal.
- A closely related concept is that of "'Turing equivalence "'two computers P and Q are called equivalent if P can simulate Q and Q can simulate P . The Church Turing thesis conjectures that any function whose values can be computed by an algorithm can be computed by a Turing machine, and therefore that if any real-world computer can be simulated by a Turing machine, it is Turing equivalent to a Turing machine.